Hypersphere-monochrome. Rotation in four-dimensional space. 4D. Fourth dimension. Hyperspace.
The hypersphere is an analog of the sphere.
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The n-sphere is the generalization of the ordinary sphere to spaces of arbitrary dimension. It is an n-dimensional manifold that can be embedded in Euclidean (n 1)-space.
The 0-sphere is a pair of points, the 1-sphere is a circle, and the 2-sphere is an ordinary sphere. Generally, when embedded in an (n 1)-dimensional Euclidean space, an n-sphere is the surface or boundary of an (n 1)-dimensional ball. That is, for any natura
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Hypersphere-monochrome. Rotation in four-dimensional space. 4D. Fourth dimension. Hyperspace.